Random variable with probability density function
Question: Let y be a random variable with probability density function g(y)=0.5*sin(y) where π ≥ y ≥ 0. Let x be a random variable uniformly distributed in the interval: [0 1]. Express y in terms of x such that the CDF of y is equal to the CDF of x.
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Let y be a random variable with probability density function g(y)=0.5*sin(y) where π ≥ y ≥ 0. Let x be a random variable uniformly distributed in the interval: [0 1]. Express y in terms of x such that the CDF of y is equal to the CDF of
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An SRS of n=36 with xbar=46.5. Does this observation provide strong evidence that the patient in the sample are different from the population.
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